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Mark the axymmetric carbon atoms and give the number of optical isomers in the following compounds: (i) CH_(3)-(CHOH)_(2)-COOH (ii) HOCH_(2)-(CHOH)_(4)-CHO (iii) HOCH_(2)-(CHOH)_(4)-CH_(2)OH |
Answer» Solution : the compound cannot be divided into equal HALVES and it consists of two ASYMMETRIC carbon atoms Hence, the NUMBER of d- and il-(optically active ) isomers, `a=2^(n)=2^(2)=4` and Number of meso forms, m=0 So, Total optical isomers `=a+m-4+0=4` Where, `n=4,a=2((4-1))-2^(3)=8,m=2^((4//2-1))=2^((2-1))=2`. `r=(8)/(2)=4` So, Total optical isomers =8+2=10 |
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